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Virtual Memory using Paging A virtual memory operating system that uses paging will map into the process s page table only those pages of logical memory necessary for the process at a particular time When a process starts, the OS will map in some number of pages to start This number of pages is determined by an algorithm that takes into account the number of other processes running, the amount of physical memory in the machine, and other factors In addition to a frame number, a page table entry also includes several important status bits In particular, a bit will indicate whether the page mapping is valid When the OS maps in several frames for a process, the process s code and data are copied into the frames, the frame numbers are written into the several page table entries, and the valid bits for those entries are set to valid.

9.1 9.2 9.3 9.4 9.5 9.6 9.7 9.8 9.9 Write and test a recursive function that returns the sum of the squares of the first n positive integers. Write and test a recursive function that returns the sum of the first n powers of a base b. Write and test a recursive function that returns the sum of the first n elements of an array. Write and test a recursive function that returns the maximum among the first n elements of an array. Write and test a recursive function that returns the maximum among the first n elements of an array, using at most lg n recursive calls. Write and test a recursive function that returns the power x n. Write and test a recursive function that returns the power xn, using at most 2 lg n recursive calls. Write and test a recursive function that returns the integer binary logarithm of an integer n (i.e., the number of times n can be divided by 2). Write and test a recursive boolean function that determines whether a string is a palindrome. (A palindrome is a string of characters that is the same as the string obtained from it by reversing its letters.)

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9.10 Write and test a recursive function that returns a string that contains the binary representation of a positive integer. 9.11 Write and test a recursive function that returns a string that contains the hexadecimal representation of a positive integer. 9.12 Write and test a recursive function that prints all the permutations of the first n characters of a string. For example, the call print("ABC",3) would print

Other entries in the page table, for which no mapping to frames has been made, will have the valid bit set to invalid As long as the process continues to reference memory that is mapped through the page table, the process continues to execute However, when the process references a memory location that is not mapped through the page table, the fact that the valid bit for that page is set to invalid will cause the reference to generate a page fault.

9.13 Implement the Fibonacci function iteratively (without using an array).

914 Implement the recursive Ackermann function: A(0, n) = n + 1 A(m, 0) = A(m 1, 1), if m > 0 A(m, n) = A(m 1, A(m, n 1)), if m > 0 and n > 0 915 Prove Pascal s recurrence relation (page 170) 916 Trace the recursive implementation of the Euclidean Algorithm (Example 913 on page 171) on the call gcd(385, 231) 917 Implement the Euclidean Algorithm (page 171) iteratively 918 Implement the recursive Euclidean Algorithm using the integer remainder operator % instead of repeated subtraction 919 Implement the Euclidean Algorithm iteratively using the integer remainder operator % instead of repeated subtraction 920 Use mathematical induction to prove that the recursive implementation of the Fibonacci function (Example 96 on page 167) is correct 921 Use mathematical induction to prove that the recursive function in Problem 9.

A page fault causes a trap to the operating system, and the operating system must handle the page fault by: 1 2 3 4 5 6 Locating the required page of code or data from the process image Finding an unused memory frame Copying the required code or data to the frame Adding a mapping of the new frame to the process s page table Setting the valid bit in the new page table entry to valid Restarting the instruction which faulted.

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